2023 - Research.com Mechanical and Aerospace Engineering in United States Leader Award
2004 - Timoshenko Medal, The American Society of Mechanical Engineers
1973 - Fellow of John Simon Guggenheim Memorial Foundation
Morton E. Gurtin mostly deals with Classical mechanics, Constitutive equation, Boundary value problem, Plasticity and Thermodynamics. Morton E. Gurtin studies Continuum mechanics which is a part of Classical mechanics. His Constitutive equation research includes elements of Basis, Laws of thermodynamics, Stefan problem and Mathematical analysis.
His studies deal with areas such as Hardening, Mechanics, Viscoplasticity and Dislocation as well as Plasticity. His Mechanics study combines topics from a wide range of disciplines, such as Surface elasticity and Surface stress. His Thermodynamics study integrates concerns from other disciplines, such as Differential algebraic equation and Integrating factor.
His main research concerns Classical mechanics, Mathematical analysis, Thermodynamics, Mechanics and Constitutive equation. His research in Classical mechanics is mostly focused on Continuum mechanics. Linear system and Uniqueness are among the areas of Mathematical analysis where Morton E. Gurtin concentrates his study.
In his study, which falls under the umbrella issue of Thermodynamics, Electromagnetism and Statistical physics is strongly linked to Complex system. He has researched Mechanics in several fields, including Wave propagation, Longitudinal wave, Mechanical wave and Phase. His research integrates issues of Stefan problem and Curvature in his study of Constitutive equation.
The scientist’s investigation covers issues in Classical mechanics, Plasticity, Boundary value problem, Mathematical analysis and Constitutive equation. His Classical mechanics research includes themes of Partial differential equation, Finite strain theory, Slip, Isotropy and Mechanics. His work carried out in the field of Plasticity brings together such families of science as Hardening, Burgers vector, Single crystal and Viscoplasticity.
His work in Boundary value problem tackles topics such as Flow which are related to areas like Conservation law, Symmetry group and Symmetry. His Mathematical analysis research incorporates elements of Turbulence and Length scale. The various areas that he examines in his Constitutive equation study include Theoretical physics, Phase, Dissipation inequality, Dissipation and Gibbs–Thomson equation.
Morton E. Gurtin mainly focuses on Classical mechanics, Boundary value problem, Plasticity, Viscoplasticity and Isotropy. His Classical mechanics research is multidisciplinary, incorporating perspectives in Flow, Mechanics, Slip and Constitutive equation. His Boundary value problem research integrates issues from Burgers vector and Partial differential equation.
His Plasticity study is associated with Thermodynamics. His work on Continuum mechanics and Crystal plasticity as part of general Thermodynamics research is frequently linked to Energy dependent, bridging the gap between disciplines. The concepts of his Isotropy study are interwoven with issues in Conservative vector field and Dissipative system.
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A continuum theory of elastic material surfaces
Morton E. Gurtin;Morton E. Gurtin;A. Ian Murdoch;A. Ian Murdoch.
Archive for Rational Mechanics and Analysis (1975)
An introduction to continuum mechanics
M. E. Gurtin;W. J. Drugan.
Thermodynamics with Internal State Variables
Bernard D. Coleman;Morton E. Gurtin.
Journal of Chemical Physics (1967)
The Linear Theory of Elasticity
Morton E. Gurtin.
SURFACE STRESS IN SOLIDS.
Morton E. Gurtin;A. Ian Murdoch.
International Journal of Solids and Structures (1978)
A general theory of heat conduction with finite wave speeds
Morton E. Gurtin;Morton E. Gurtin;A. C. Pipkin;A. C. Pipkin.
Archive for Rational Mechanics and Analysis (1968)
The Mechanics and Thermodynamics of Continua
Morton E. Gurtin;Eliot Fried;Lallit Anand.
Generalized Ginzburg-Landau and Cahn-Hilliard equations based on a microforce balance
Morton E. Gurtin.
Physica D: Nonlinear Phenomena (1996)
A gradient theory of single-crystal viscoplasticity that accounts for geometrically necessary dislocations
Morton E. Gurtin.
Journal of The Mechanics and Physics of Solids (2002)
Non-linear age-dependent population dynamics
Morton E. Gurtin;Richard C. Maccamy.
Archive for Rational Mechanics and Analysis (1974)
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